Question

division of multinomial p(x) by another multinomial q(x)is possible only if the degree of p(x) > degree of q(x)
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Answer 1

no it's not true I think because

Answer 2

The given statement is True.

Step-by-step explanation:

We can divide two polynomials only when the degree of the numerator is greater than degree of the denominator.

For example,

The polynomial $x^4+3x^2+2x+4$ can be divided by $x^3+2x+1$ since, the degree of numerator (4) is greater than the degree of the numerator (3).

Now, the statement is:

"division of multinational p(x) by another multinational q(x)is possible only if the degree of p(x) > degree of q(x)"

Therefore, using the above mentioned concepts, this statement is true.

#Learn More:

A polynomial may be a multinomial but every multinomial need not be a polynomial? why?​

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